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A method of denoising remote sensing signal from natural background based on wavelet and Shannon entropy

机译:基于小波和香农熵的自然背景去噪遥感信号的方法

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摘要

Remote sensing signal reflected from natural background is of important significance in the field of geography. However the signal we can get is always polluted by additive noise. Since it has been proved that the remote sensing signal reflected from natural background always has some fractal characteristics, just like the background it came from, it is possible for us to deal with it with the theory of fractal. For the perfect analytical function on both time and scale, the wavelet theory is used to analyze the remote sensing signals in this paper. Shannon entropy represents how much information in an information source, so it is possible to estimate the remote sensing signal from noise based on the radio of information entropy at different scales. In this paper, the Shannon entropy of remote sensing signals' wavelet coefficients and that of additive noise in different scales are discussed respectively. And then a method for estimating the Shannon entropy of signal's wavelet coefficients is discussed. Finally, the wavelet coefficients belonging to signal are estimated, and the signal is estimated from the added noise at last. In order to demonstrate the effectiveness of this method, some simulation studies are performed in this paper. Since it doesn't need to estimate the fractal parameter of remote sensing signal, this method is suitable in many situations.
机译:从自然背景反射的遥感信号在地理领域中具有重要意义。然而,我们可以得到的信号总是通过附加噪声污染。由于已经证明,从自然背景反射的遥感信号总是具有一些分形特征,就像它来自的背景一样,我们可以通过分形理论来处理它。对于两次和尺度的完美分析功能,小波理论用于分析本文的遥感信号。香农熵表示信息源中的信息量是多少,因此可以基于不同尺度的信息熵的无线电来估计来自噪声的遥感信号。本文分别讨论了遥感信号小波系数的香农熵及不同尺度中的附加噪声。然后讨论了一种用于估计信号小波系数的Shannon熵的方法。最后,估计属于信号的小波系数,并且终于从添加的噪声估计信号。为了证明这种方法的有效性,本文进行了一些模拟研究。由于不需要估计遥感信号的分形参数,因此该方法适用于许多情况。

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